Question

length and breadth of rectangle is 25 meter and 23 meters the find the perimeter​

Answer 1

Answer:

Answer = 96

Step-by-step explanation:

( 23 x 2 ) + ( 25 x 2 ) = 46 + 50

96

Answer 2

ANSWER :

• ❖ If the length and the breadth of rectangle is 25 meter and 23 meter; then the Perimeter of the rectangle is 96 meter.

__________________________________________________________

SOLUTION :

❒ Given :-

• Length of the rectangle = 25 m

• Breadth of the rectangle = 23 m

❒ To Find :-

• Perimeter of the rectangle = ?

❒ Required Formula :-

• $\dag \: \:\underline{ \boxed{ \sf{ \: Perimeter \: \: of \: \: a \: \: rectangle = 2 (Length + Breadth) \: }}}$

❒ Calculation :-

Here,

• Length = 16 m

• Breadth = 12 m

Using the formula of a rectangle, we get,

• ★ Perimeter of the rectangle = 2 (Length + Breadth)

➜ Perimeter of the rectangle = {2 ( 25 + 23 )} m

➜ Perimeter of the rectangle = (2 × 48) m

∴ Perimeter of the rectangle = 96 m

• Hence, the required Perimeter of the rectangle is 96 m.

__________________________________________________________

KNOW MORE :

➤ Rectangle :-

• ✎ A rectangle is a plane figure which has four sides and four angles. Each of the four angles are right angles, i.e, 90°. Again, the opposite sides of a rectangle are of equal length and parallel.

• ✎ A rectangle is or a quadrilateral which opposite sides are equal and parallel to each other and each of the four angles is a right angle.

___________________________________________

➤ Related Formulas :-

• ✎ Area of a rectangle = Length × Breadth

• ✎ Perimeter of a rectangle = 2 (Length + Breadth)

• ✎ Length = $\sf{\dfrac{Area}{Breadth}}$ [ When Area and Breadth of a rectangle is given ]

• ✎ Breadth = $\sf{\dfrac{Area}{Length}}$[ When Area and Length of a rectangle is given ]

• ✎ Length = $\sf{\dfrac{Perimeter}{2} - Breadth}$ [ When Perimeter and Breadth of a rectangle is given ]

• ✎ Breadth = $\sf{\dfrac{Perimeter}{2} - Length}$ [ When Perimeter and Length of a rectangle is given ]

• ✎ Diagonal of a rectangle = √{(Length)² + (Breadth)²}